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Application of regularization dimension to gear damage assessment

机译:正则化维度在齿轮损伤评估中的应用

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Fractal dimension provides a measure of the complexity of a dynamic system, and contains the health information of a machine. The basics of regularization dimension and the effects of Gaussian kernel parameters on the regularization of a signal are introduced. Regularization dimension has advantages over other fractal dimensions because the scale-independent range can be selected according to the signal frequency components of interest. Experimental gearbox vibration signals are analyzed by means of spectral analysis firstly, and then according to the spectral structure, the scale-independent range is selected for computing the regularization dimension, which increases monotonically with increasing gear damage degree. Comparison with correlation dimension and kurtosis shows the advantages of regularization dimension in assessing the localized gear damage.
机译:分形维数可以衡量动态系统的复杂性,并包含机器的运行状况信息。介绍了正则化维数的基础以及高斯核参数对信号正则化的影响。正则化维比其他分形维具有优势,因为可以根据感兴趣的信号频率分量选择与比例无关的范围。首先通过频谱分析法对齿轮箱的振动信号进行实验分析,然后根据频谱结构,选择与标尺无关的范围来计算正则化尺度,该正则化尺度随着齿轮损伤程度的增加而单调增加。与相关维数和峰度的比较显示了正则化维数在评估局部齿轮损坏方面的优势。

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